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使用3次Hermite配点方法,对一类带有非连续解的椭圆问题进行数值求解,將其解的不连续点取作网格节点,解在不连续点的左右极限作为未知量,结合解在不连续点的“跳跃”信息对原问题进行离散.数值实验表明此方法的收敛阶为O(h4).
在半离散格式下讨论了一类非线性Sine-Gordon方程的Hermite型矩形元逼近.利用该元的高精度分析和对时间t的导数转移技巧, 得到了H1模意义下O(h2)阶的最优误差估计和O(h3)阶的超逼近性.进一步地,通过运用插值后处理方法,给出了超收敛结果.与此同时, 借助于构造一个新的外推格式,导出了与线性情形相同的O(h4)阶外推解.
In this paper we give some combinatorial applications according to a new extension of the classical Hermite-Hadamard inequality proved in [1].
An Extension of the Hermite-Hadamard Inequality and an Application for Gini and Stolarsky Means.
An integral inequality for convex functions defined on linear spaces is obtained which contains in a particular case a refinement for the first part of the celebrated Hermite-Hadamard inequality. Appl...
An inequality for convex functions defined on linear spaces is obtained which contains in a particular case a refinement for the second part of the celebrated Hermite-Hadamard inequality. Applications...
We study Hermite-Hadamard type inequalities for increasing radiant functions and give some simple examples of such inequalities.
A generalized form of the Hermite-Hadamard inequality for convex Lebesgue integrable functions are obtained.
New refinements for the celebrated Hermite-Hadamard inequality for convex functions are obtained. Applications for special means are pointed out as well.
Sobolev空间的Cardinal样条逼近已有较多研究.在此研究了Sobolev空间的Cardinal-Hermite插值问题,构造了插值逼近算子,并利用插值算子对多项式的重构性质获得了逼近阶的估计.
几何连续的多项式插值逼近与Hermite插值的比较。
利用非Hermite正定矩阵的概念及性质,获得了正稳定矩阵几个新的充要条件.

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